DIRECTIONS: Determine the critical value and illustrate the rejection region under the
normal curve by using the given information.
4
Ha α Critical Value Illustration
1. p ≠ 0. 52 0.01
2. p > 0.35 0.10
3. p < 0.7. 0 0.05
4. p > 0.65 0.05
5. p ≠ 0. 46 0.01
1. p ≠ 0. 52 0.01
To determine the critical value, we use t-table.
Here we have two-tailed test, so the critical value for a=0.01 is z=+-2.576.
2. p > 0.35 0.10
Here we have right-tailed test, so the critical value for a=0.10 is z=1.282.
3. p < 0.7. 0 0.05
Here we have left-tailed test, so the critical value for a=0.05 is z=-1.645.
4. p > 0.65 0.05
Here we have right-tailed test, so the critical value for a=0.05 is z=1.645.
5. p ≠ 0. 46 0.01
Here we have two-tailed test, so the critical value for a=0.01 is z=+-2.576.
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